SOLUTION,
P= 400-2q..........(1)
This is increasing at 
And decrease at. 
Now, from equation (1)

.................(2)
Then, darivative of equation (1)

........................(3)
To find the





Answer

For the demand equation p = 400-29, verify that demand is elastic and total revenue is...
Demand can either be elastic, inelastic or unit elastic
Total revenue can increase, decrease, or stay the same
Please provide the work done :)
Refer to the demand schedule below Quantity demanded Price 80 70 60 50 40 30 20 10 50 100 150 200 250 300 350 400 a. Suppose the price increases from $10 to $20. Demand is inelasticand total revenue increases b. Suppose the price increases from $30 to $40. Demand is (inelastic $) and total revenue...
The demand equation for a manufacturers product is p= 200/√(6000+ 10q^2) verify that q=2 when p= 2 1) determine the point elasticity of demand when p= 2 is demand elastic is it inelastic or unit elasticity at this point???
find the revenue equation, use calculus to find where the revenue is increasin and decreasing, sketch the graph of the revenue equation. 3. For the following function, I q = 20(10-p), 0 <p s 10 find the elasticity of demand function, regions of elastic, unitary, and inelastic demand. Your answers should involve both variables p and q. 4. The equations in problems 3 and 4 represent the same relationship between the supply and demand. The equation in problem 3 is...
For the demand function q =D(P) = 340 - p, find the following. a) The elasticity b) The elasticity at p = 105, stating whether the demand is elastic, inelastic or has unit elasticity c) The value(s) of p for which total revenue is a maximum (assume that p is in dollars) a) Find the equation for elasticity E(p) = 0 b) Find the elasticity at the given price, stating whether the demand is elastic, inelastic or has unit elasticity....
The demand function for
specialty steel products is given, where p is in dollars and q is
the number of units. p = 150 3 130 − q (a) Find the elasticity of
demand as a function of the quantity demanded, q. η = (b) Find the
point at which the demand is of unitary elasticity. q = Find
intervals in which the demand is inelastic and in which it is
elastic. (Enter your answers using interval notation.) inelastic
elastic...
Demand is elastic when a price ________ results in total revenue ________. A. rise, increasing B. fall; remaining constant C. fall, decreasing D. rise, decreasing
At which price p is the demand given by D(p) = e^(-p) neither elastic nor inelastic? In class we considered TC(q) = q^2 + 4. AFC(q) is always decreasing, and AVC(q) is always increasing. Thus, two forces affect average cost: AC(q) = AVC(q) + AFC(q). Is it true that AVC(q) = AFC(q) at the minimum of AC(q) (the two "balance each other")? either prove the result for an arbitrary TC(q) function, or find a counterexample.
Refer to Figure 6-7. Using the total revenue test to verify the
price elasticity between points a and b on the demand curve, demand
is
Figure 6-7
Question 2 options:
A)
perfectly inelastic.
B)
unit-elastic.
C)
perfectly elastic.
D)
elastic.
13,000 34 cellular phones at a price p dollars per phone. The current price is $102. electronic store can sell q(0+41 (p+41) a) Is demand elastic or inelastic at p 102? (b) If the price is raised slightly, will revenue increase or decrease? (a) Is the demand elastic or inelastic at p 102? O A. Elastic, because E(p)when p 102, which is greater than 1. O B. Elastic, because E(p) when p 102, which is less than 1 OC. Inelastic,...
Elasticity Assume a firm faces a demand of: Q = 100 - P A. Find the corresponding MR equation, draw both in a diagram. B. Find the point elasticity at P=50, show your work, identify in your diagram the areas (ranges) where the demand is elastic and inelastic. C. Why is P= 50 the point where Total revenue is maximized?